The relationship between species richness (S) | vedclass

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Question

(B) The relationship between species richness and area is given by the equation $S = C A^Z$.Taking the logarithm on both sides,we get:$\log \;S = \log

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$\log \;S = \log \;C + Z \;\log \;A$

Vedclass · Answer

(B) The relationship between species richness and area is given by the equation $S = C A^Z$.Taking the logarithm on both sides,we get:$\log \;S = \log \;(C A^Z)$Using the logarithmic property $\log \;(xy) = \log \;x + \log \;y$,we get:$\log \;S = \log \;C + \log \;(A^Z)$Using the property $\log \;(x^n) = n \;\log \;x$,we get:$\log \;S = \log \;C + Z \;\log \;A$This represents a linear equation where $\log \;S$ is on the y-axis and $\log \;A$ is on the x-axis,with $\log \;C$ as the intercept and $Z$ as the slope.

The relationship between species richness $(S)$ and area $(A)$ represented in the following graph is described by the equation:

Similar Questions

As we move from the equator towards the poles,species diversity $.........$.

Given $S =$ species richness,$A =$ area,$Z =$ slope of the line,and $C =$ $Y$-intercept. If area is on the $X$-axis and species richness is on the $Y$-axis,what will the graph of $\log S = \log C + Z \log A$ look like?

According to the hypothesis proposed by environmental biologists,a relatively constant environment in the tropics promotes:

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